L (lemma)
law_cosines [in Coq.Reals.Rgeom]
leA_Tree_Leaf [in Coq.Sorting.Heap]
leA_Tree_Node [in Coq.Sorting.Heap]
leb_refl [in Coq.Sets.Uniset]
left_prefix [in Coq.Wellfounded.Lexicographic_Exponentiation]
lelistA_inv [in Coq.Sorting.Sorting]
lel_cons [in Coq.Lists.MonoList]
lel_cons [in Coq.Lists.List]
lel_cons_cons [in Coq.Lists.List]
lel_cons_cons [in Coq.Lists.MonoList]
lel_nil [in Coq.Lists.List]
lel_nil [in Coq.Lists.MonoList]
lel_refl [in Coq.Lists.List]
lel_refl [in Coq.Lists.MonoList]
lel_tail [in Coq.Lists.MonoList]
lel_tail [in Coq.Lists.List]
lel_trans [in Coq.Lists.List]
lel_trans [in Coq.Lists.MonoList]
Lemma1 [in Coq.Sets.Relations_2_facts]
lemma1 [in Coq.Logic.Hurkens]
lemma2 [in Coq.Logic.Hurkens]
Length [in Coq.Lists.TheoryList]
length_as_fold [in Coq.IntMap.Mapcard]
length_as_fold_2 [in Coq.IntMap.Mapcard]
Length_l_pf [in Coq.Lists.TheoryList]
less_than_empty [in Coq.Sets.Powerset_facts]
less_than_singleton [in Coq.Sets.Powerset_Classical_facts]
le_antisym [in Coq.Arith.Le]
le_antisym [in Coq.Sets.Integers]
le_dec [in Coq.Arith.Compare]
le_decide [in Coq.Arith.Compare]
le_double [in Coq.Reals.ArithProp]
le_elim_rel [in Coq.Arith.Le]
le_epsilon [in Coq.Reals.RIneq]
le_gt_S [in Coq.Arith.Gt]
le_gt_trans [in Coq.Arith.Gt]
le_INR [in Coq.Reals.RIneq]
le_IZR [in Coq.Reals.RIneq]
le_IZR_R1 [in Coq.Reals.RIneq]
le_le_S_eq [in Coq.Arith.Compare]
le_lt_dec [in Coq.Arith.Compare_dec]
le_lt_n_Sm [in Coq.Arith.Lt]
le_lt_or_eq [in Coq.Arith.Lt]
le_lt_trans [in Coq.Arith.Lt]
le_max_l [in Coq.Arith.Max]
le_max_r [in Coq.Arith.Max]
le_minus [in Coq.Arith.Minus]
le_minusni_n [in Coq.Reals.ArithProp]
le_min_l [in Coq.Arith.Min]
le_min_r [in Coq.Arith.Min]
le_ni_le [in Coq.IntMap.Adist]
le_not_gt [in Coq.Arith.Gt]
le_not_lt [in Coq.Arith.Lt]
le_n_O_eq [in Coq.Arith.Le]
le_n_S [in Coq.Arith.Le]
le_n_Sn [in Coq.Arith.Le]
le_n_2n [in Coq.Reals.Rprod]
le_Order [in Coq.Sets.Integers]
le_or_lt [in Coq.Arith.Lt]
le_O_IZR [in Coq.Reals.RIneq]
le_O_n [in Coq.Arith.Le]
le_plus_l [in Coq.Arith.Plus]
le_plus_minus [in Coq.Arith.Minus]
le_plus_minus_r [in Coq.Arith.Minus]
le_plus_r [in Coq.Arith.Plus]
le_plus_trans [in Coq.Arith.Plus]
le_Pmult_nat [in Coq.NArith.Pnat]
le_pred [in Coq.Arith.Le]
le_pred_n [in Coq.Arith.Le]
le_refl [in Coq.Arith.Le]
le_reflexive [in Coq.Sets.Integers]
le_Sn_le [in Coq.Arith.Le]
le_Sn_n [in Coq.Arith.Le]
le_Sn_O [in Coq.Arith.Le]
le_S_gt [in Coq.Arith.Gt]
le_S_n [in Coq.Arith.Le]
le_total_order [in Coq.Sets.Integers]
le_trans [in Coq.Arith.Le]
le_trans [in Coq.Sets.Integers]
limit1_ext [in Coq.Reals.Rpower]
limit1_imp [in Coq.Reals.Rpower]
limit_comp [in Coq.Reals.Rlimit]
limit_free [in Coq.Reals.Rlimit]
limit_inv [in Coq.Reals.Rlimit]
limit_minus [in Coq.Reals.Rlimit]
limit_mul [in Coq.Reals.Rlimit]
limit_plus [in Coq.Reals.Rlimit]
limit_Ropp [in Coq.Reals.Rlimit]
lim_x [in Coq.Reals.Rlimit]
list_contents_app [in Coq.Sorting.Permutation]
list_eq_dec [in Coq.Lists.List]
list_to_heap [in Coq.Sorting.Heap]
ln_continue [in Coq.Reals.Rpower]
ln_exists [in Coq.Reals.Rpower]
ln_exists1 [in Coq.Reals.Rpower]
ln_exp [in Coq.Reals.Rpower]
ln_increasing [in Coq.Reals.Rpower]
ln_inv [in Coq.Reals.Rpower]
ln_lt_inv [in Coq.Reals.Rpower]
ln_lt_2 [in Coq.Reals.Rpower]
ln_mult [in Coq.Reals.Rpower]
ln_Rinv [in Coq.Reals.Rpower]
ln_1 [in Coq.Reals.Rpower]
log_inf_correct [in Coq.ZArith.Zlogarithm]
log_inf_le_log_sup [in Coq.ZArith.Zlogarithm]
log_inf_shift_nat [in Coq.ZArith.Zlogarithm]
log_near_correct1 [in Coq.ZArith.Zlogarithm]
log_near_correct2 [in Coq.ZArith.Zlogarithm]
log_sup_correct1 [in Coq.ZArith.Zlogarithm]
log_sup_correct2 [in Coq.ZArith.Zlogarithm]
log_sup_le_Slog_inf [in Coq.ZArith.Zlogarithm]
log_sup_log_inf [in Coq.ZArith.Zlogarithm]
log_sup_shift_nat [in Coq.ZArith.Zlogarithm]
low_trans [in Coq.Sorting.Heap]
ltl_unit [in Coq.Wellfounded.Lexicographic_Exponentiation]
lt_asym [in Coq.Arith.Lt]
lt_div2 [in Coq.Arith.Div2]
lt_INR [in Coq.Reals.RIneq]
lt_INR_0 [in Coq.Reals.RIneq]
lt_irrefl [in Coq.Arith.Lt]
lt_IZR [in Coq.Reals.RIneq]
lt_le_S [in Coq.Arith.Lt]
lt_le_trans [in Coq.Arith.Lt]
lt_le_weak [in Coq.Arith.Lt]
lt_minus [in Coq.Arith.Minus]
lt_minus_O_lt [in Coq.Reals.ArithProp]
lt_not_le [in Coq.Arith.Lt]
lt_n_O [in Coq.Arith.Lt]
lt_n_S [in Coq.Arith.Lt]
lt_n_Sm_le [in Coq.Arith.Lt]
lt_n_Sn [in Coq.Arith.Lt]
lt_O_fact [in Coq.Arith.Factorial]
lt_O_IZR [in Coq.Reals.RIneq]
lt_O_minus_lt [in Coq.Arith.Minus]
lt_O_nat_of_P [in Coq.NArith.Pnat]
lt_O_neq [in Coq.Arith.Lt]
lt_O_Sn [in Coq.Arith.Lt]
lt_plus_trans [in Coq.Arith.Plus]
lt_pred [in Coq.Arith.Lt]
lt_pred_n_n [in Coq.Arith.Lt]
lt_S [in Coq.Arith.Lt]
lt_S_n [in Coq.Arith.Lt]
lt_trans [in Coq.Arith.Lt]
lt_wf [in Coq.Arith.Wf_nat]
lt_wf_double_ind [in Coq.Arith.Wf_nat]
lt_wf_double_rec [in Coq.Arith.Wf_nat]
lt_wf_ind [in Coq.Arith.Wf_nat]
lt_wf_rec [in Coq.Arith.Wf_nat]
lt_wf_rec1 [in Coq.Arith.Wf_nat]
L1 [in Coq.Logic.Berardi]
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